multiply each number of the sequence 123...by 3 and add 2 then write the resulting numbers as a sequence
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(1 \times× 3) + 2, (2 \times× 3) + 2, (3 \times× 3) + 2, (4 \times× 3) +
First term = a = 5
Common difference = d = 3
(a) The tenth term of this sequence is given by;
a_n = a + (n -1) dan=a+(n−1)d
a_1_0 = 5 + (10 -1) \times 3
= 5 + 27 = 32
a_n = a + (n -1) dan=a+(n−1)d
98 = 5 + (n -1) \times 398=5+(n−1)×3
98 -5= 3n-398−5=3n−3
3(n-1) = 933(n−1)=93
n-1 = \frac{93}{3}n−1=393
n = 31 + 1 = 32
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